No, Hippasus's transgression was a mathematical proof: the discovery of irrational numbers.

都不 希帕索斯的罪源于一数学证明：数的发现。

It's that special day in March when we collectively celebrate the irrational number represented by the Greek symbol pi.

这三月一特别日子，我们集体纪念希腊字母π代表的这数。

I can't count pi, it's an irrational number.

我不能倒数π 他数。

As you " mathaletes" know, 3.14 is only part of it, what makes pi truly fascinating is that its an irrational number.

正如你们所知道的，3.14只的一部分，让 π 真正令人迷的它一数。

Similarly, the famous irrational number pi is always equal to exactly what it represents, the ratio of a circle's circumference to its diameter.

相似的，著名的数pi也与它描述的图形关系一样，代表者圆周长和半径的比例。

Interestingly, even though we can't express irrational numbers as ratios of integers, it is possible to precisely plot some of them on the number line.

有趣的，即便我们法将数表示称为整数的比例，我们却可以将它准确表现在图形之。

You see, the ratio of a circle's circumference to its diameter is what's known as an irrational number, one that can never be expressed as a ratio of two whole numbers.

因为，圆周长和直径的比值一数，它法用两整数的比值来表示。

That makes 3.14 not only an irrational number (because its decimal expansions are infinite) but also a " constant" , at least with regard to calculating the measurements of a circle.

这使得 3. 14 不仅一数（因为它的小数展开限的）， 而且还一“常数” ，至少在计算圆的尺寸方面这样。

This was because with the irrational number, pi, as its constant, a circle could never be turned into a square, at least not without changing its area, losing or gaining unintended geometric " area" (i.e., the space occupied by a flat shape).

这因为以数 pi 作为常数， 圆永远法变成正方形，至少在不改变面积、失去或获得意想不到的几何“面积” （即平面形状占据的空间）的情况下不能).